There has been many recent attempts at understanding various aspects of field theories having Carrollian and Conformal Carrollian symmetry. Initially the effort was to understand these as the systematic \(c\rightarrow 0\)  limit of relativistic field theories [1]} and the Carrollian version of scalars, electrodynamics and Yang-Mills theories were constructed and studied. Later, there has been the effort in constructing actions for these theories [2]}, [3]} and studying theories from these actions. Scalars [4]}, [5]}, [6]}, [7]}, [8]}, gauge fields, and gravity [2]}, [10]}, [11]}, [12]}, [13]}, [14]} have received much attention. Rather surprisingly, fermions have been left out of the fun See however [2]} for an earlier attempt (we will comment briefly about this in Section ()) and [16]}, [17]} for very recent explorations in \(d=2\) .. In this paper we aim to rectify this and build towards an understanding of Carroll fermions in general dimension \(d\) . A companion paper [18]} contains details of Carroll fermions specifically for \(d=2\) .
